Question

Show that \( \mathbf{v} \) is an eigenvector of \( A \) and find the corresponding eigenvalue, \( \lambda \). \[ \begin{array}{l} A=\left[\begin{array}{rrr} 0 & 1 & -1 \\ 1 & 1 & 2 \\ 1 & 3 & 0 \end{array}\right], \mathbf{v}=\left[\begin{array}{r} -3 \\ 1 \\ 1 \end{array}\right] \\ \lambda=\square \end{array} \] Submit Answer -/8.33 Points] DETAILS MY NOTES POOLELINALG4 4.1.009. O/2 Submissions Used Show that \( \lambda \) is an eigenvalue of \( A \) and find one eigenvector \( \mathbf{v} \) corresponding to this eigenvalue. \[ \begin{array}{l} A=\left[\begin{array}{rr} 0 & 9 \\ -1 & 10 \end{array}\right], \lambda=1 \\ \mathbf{v}=\square \\ \square \end{array} \]

          Show that \( \mathbf{v} \) is an eigenvector of \( A \) and find the corresponding eigenvalue, \( \lambda \).
\[
\begin{array}{l}
A=\left[\begin{array}{rrr}
0 & 1 & -1 \\
1 & 1 & 2 \\
1 & 3 & 0
\end{array}\right], \mathbf{v}=\left[\begin{array}{r}
-3 \\
1 \\
1
\end{array}\right] \\
\lambda=\square
\end{array}
\]
Submit Answer
-/8.33 Points]
DETAILS
MY NOTES
POOLELINALG4 4.1.009. O/2 Submissions Used

Show that \( \lambda \) is an eigenvalue of \( A \) and find one eigenvector \( \mathbf{v} \) corresponding to this eigenvalue.
\[
\begin{array}{l}
A=\left[\begin{array}{rr}
0 & 9 \\
-1 & 10
\end{array}\right], \lambda=1 \\
\mathbf{v}=\square \\
\square
\end{array}
\]

Show that 𝐯 is an eigenvector of A and find the corresponding eigenvalue, λ.

A=[
0 1 -1

1 1 2

1 3 0
], 𝐯=[
-3

1

1
]
λ=□

Submit Answer
-/8.33 Points]
DETAILS
MY NOTES
POOLELINALG4 4.1.009. O/2 Submissions Used

Show that λ is an eigenvalue of A and find one eigenvector 𝐯 corresponding to this eigenvalue.

A=[
0 9

-1 10
], λ=1
𝐯=□
□

Added by Darnell C.

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